Strong solidity of free Araki-Woods factors
Language
en
Article de revue
This item was published in
American Journal of Mathematics. 2018
Johns Hopkins University Press
English Abstract
We show that Shlyakhtenko's free Araki–Woods factors are strongly solid, meaning that for any diffuse amenable von Neumann subalgebra that is the range of a normal conditional expectation, the normalizer remains amenable. ...Read more >
We show that Shlyakhtenko's free Araki–Woods factors are strongly solid, meaning that for any diffuse amenable von Neumann subalgebra that is the range of a normal conditional expectation, the normalizer remains amenable. This provides the first class of nonamenable strongly solid type III factors.Read less <
Origin
Hal imported